From the course: Probability Foundations for Data Science
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Hypergeometric distribution
From the course: Probability Foundations for Data Science
Hypergeometric distribution
- [Instructor] In this video, I will show you how to use the hypergeometric distribution to explore the probability of obtaining successes in a different way than you saw prior. The hypergeometric distribution works with discrete random variables where there are only two possible values that are denoted with a one for success and a zero for failure for one or more Bernoulli trials. This time though, the trials are made without replacement. Without replacement means the composition of the sample space changes after each trial, making them dependent on each other. This is different from the other distributions, like the binomial distribution where each trial is independent because each value is replaced at the end of each trial. The hypergeometric distribution is represented by the following variables. Big N is the population size with the total number of items in the sample space. Big K is the total number of successes…
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Discrete distributions: Introduction1m 58s
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Discrete uniform distribution4m 34s
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Bernoulli distribution4m 53s
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Binomial distribution7m 55s
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Negative binomial distribution7m 56s
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Geometric distribution4m 27s
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Hypergeometric distribution10m 53s
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Poisson distribution5m 19s
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